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首页> 外文期刊>Thin-Walled Structures >A multi-physics coupling cell-based smoothed finite element micromechanical model for the transient response of magneto-electro-elastic structures with the asymptotic homogenization method
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A multi-physics coupling cell-based smoothed finite element micromechanical model for the transient response of magneto-electro-elastic structures with the asymptotic homogenization method

机译:一种多物理耦合电池基平滑有限元微机械模型,用于渐近均质方法磁极电弹性结构的瞬态响应

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摘要

In this paper, the Cell-based smoothed finite element method (CS-FEM) and the asymptotic homogenization method (AHM) are used to accurately simulate the responses of 1-3 type magneto-electro-elastic (MEE) structure under dynamic load. The dynamic characteristics of micromechanics are discussed. Firstly, the properties of MEE materials at different composition ratios are calculated by AHM. In the next step, the CS-FEM equations for the multi-physics problems are deduced based on the MEE constitutive equations and the effective parameters. The transient reactions of the problem are solved by introducing the modified Wilson-theta approach. To illustrate the precision, reliability and convergence of CS-FEM, four numerical examples of various thin-walled structures are designed, results of CS-FEM are compared with those of the traditional finite element method (FEM) with denser elements. It shows that CS-FEM has higher accuracy, faster convergence speed and higher computational efficiency. This paper has some application value for the design and development of thin-walled intelligent sensors and energy harvesters, etc.
机译:本文采用基于电池的平滑有限元法(CS-FEM)和渐近均质化方法(AHM)来准确地模拟动态负荷下1-3型磁电弹性(MEE)结构的响应。讨论了微机械的动态特性。首先,通过AHM计算不同组成比的Mee材料的性质。在下一步中,基于MEE本构剖面方程和有效参数推导出多物理问题的CS-FEM方程。通过引入修改的威尔逊-ThetA方法来解决问题的瞬态反应。为了说明CS-FEM的精度,可靠性和收敛,设计了各种薄壁结构的四个数值示例,将CS-FEM的结果与具有更密集元件的传统有限元方法(FEM)进行比较。它表明CS-FEM具有更高的准确性,更快的收敛速度和更高的计算效率。本文对薄壁智能传感器和能量收割机等设计和开发具有一些应用价值。

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